If you're interested in learning about the Chern-Simons theory, here are some resources that can help you:
"Quantum Field Theory and the Jones Polynomial" by Edward Witten: This is a seminal paper by Edward Witten that introduced the relationship between Chern-Simons theory and knot theory. It provides a detailed explanation of the mathematical foundations and physical implications of Chern-Simons theory.
"Chern-Simons Gauge Theory: 20 Years After" edited by J. M. Drouffe and J. B. Zuber: This book contains a collection of review articles and research papers that cover various aspects of Chern-Simons theory. It includes contributions from leading physicists in the field and offers a comprehensive overview of the theory and its applications.
"Quantum Field Theory in a Nutshell" by A. Zee: Although not exclusively focused on Chern-Simons theory, this book provides a broader introduction to quantum field theory. It includes a chapter dedicated to Chern-Simons theory, explaining the basic concepts and mathematical formalism in a concise and accessible manner.
"An Introduction to Quantum Field Theory" by Michael E. Peskin and Daniel V. Schroeder: Another comprehensive textbook on quantum field theory, which covers a wide range of topics. It includes a chapter on topological field theories, which encompasses Chern-Simons theory. This book provides a more detailed and technical treatment of the subject.
"Topological Quantum Field Theory" by V. Turaev: This book delves into the mathematical aspects of topological quantum field theories, including Chern-Simons theory. It provides a rigorous treatment of the subject, emphasizing the mathematical structures and techniques involved.
Additionally, you may find research papers, lecture notes, and online courses on the topic. Websites such as arXiv.org and academic journals like Physical Review D, Communications in Mathematical Physics, and Journal of High Energy Physics often publish articles related to Chern-Simons theory.
Remember that Chern-Simons theory is a highly mathematical and advanced topic, so having a solid understanding of quantum field theory and differential geometry would be beneficial before diving into its intricacies.